Brief Explanation

(Alberta Program of Studies)

Visualization "involves thinking in pictures and images, and the ability to perceive, transform and recreate different aspects of the visual-spatial world" (Armstrong, 1993, p. 10). The use of visualization in the study of mathematics provides students with opportunities to understand mathematical concepts and make connections among them.
Visual images and visual reasoning are important components of number, spatial and measurement sense. Number visualization occurs when students create mental representations of numbers.
Being able to create, interpret and describe a visual representation is part of spatial sense and spatial reasoning. Spatial visualization and reasoning enable students to describe the relationships among and between 3-D objects and 2-D shapes.
Measurement visualization goes beyond the acquisition of specific measurement skills. Measurement sense includes the ability to determine when to measure, when to estimate and which estimation strategies to use (Shaw and Cliatt, 1989).
Visualization is fostered through the use of concrete materials, technology and a variety of visual representations.

Research


Characteristics of a Numerate Individual


Clearly Identified Key Outcomes


1) Number Sense


2) Patterns and Relations

  • Patterns
  • Variables and Equations

3) Shape and Space

  • Measurement
  • 3-D Objects and 2-D Shapes
  • Transformations

4) Statistics and Probability

  • Data Analysis
  • Chance and Uncertainty

Balanced Assessment Practices


Purposeful Instructional Strategies


Personalization of Learning